Merge branch 'almost-no-postResults' into only-use-rotation-class
This commit is contained in:
Martin Diehl
commit
04492eeb0a
|
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@ -3,8 +3,8 @@
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|||
# always use LF, even if the files are edited on windows, they need to be compiled/used on unix
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||||
* text eol=lf
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||||
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||||
installation/mods_Abaqus/abaqus_v6_windows.env eol=crlf
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||||
# Denote all files that are truly binary and should not be modified.
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*.png binary
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*.jpg binary
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||||
*.cae binary
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||||
*.hdf5 binary
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||||
|
|
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|||
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@ -49,7 +49,7 @@ Phase_types = {'Primary': 0} #further additions to these can be done by looking
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# --------------------------------------------------------------------
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parser = argparse.ArgumentParser(description='Creating a file for DREAM3D from DAMASK data')
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parser.add_argument('filenames',nargs='+',help='HDF5 based output file')
|
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parser.add_argument('--inc',nargs='+',help='Increment for which DREAM3D to be used, eg. 00025',type=int)
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||||
parser.add_argument('--inc',nargs='+',help='Increment for which DREAM3D to be used, eg. 25',type=int)
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parser.add_argument('-d','--dir', dest='dir',default='postProc',metavar='string',
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help='name of subdirectory to hold output')
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@ -59,15 +59,13 @@ options = parser.parse_args()
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# loop over input files
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for filename in options.filenames:
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f = damask.DADF5(filename) #DAMASK output file
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count = 0
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for increment in f.increments:
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if int(increment[3:]) not in options.inc:
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count = count + 1
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for increment in options.inc:
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f.set_by_increment(increment,increment)
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if len(f.visible['increments']) == 0:
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continue
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#-------output file creation-------------------------------------
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dirname = os.path.abspath(os.path.join(os.path.dirname(filename),options.dir))
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print(dirname)
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try:
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os.mkdir(dirname)
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except FileExistsError:
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@ -90,11 +88,10 @@ for filename in options.filenames:
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# Phase information of DREAM.3D is constituent ID in DAMASK
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o[cell_data_label + '/Phases'] = f.get_constituent_ID().reshape(tuple(f.grid)+(1,))
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# Data quaternions
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DAMASK_quaternion = f.read_dataset(f.get_dataset_location('orientation'),0)
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DREAM_3D_quaternion = np.empty((np.prod(f.grid),4),dtype=np.float32)
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DAMASK_quaternion = f.read_dataset(f.get_dataset_location('orientation'))
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# Convert: DAMASK uses P = -1, DREAM.3D uses P = +1. Also change position of imagninary part
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DREAM_3D_quaternion = np.hstack((-DAMASK_quaternion['x'],-DAMASK_quaternion['y'],-DAMASK_quaternion['z'],
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DAMASK_quaternion['w']))
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DAMASK_quaternion['w'])).astype(np.float32)
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o[cell_data_label + '/Quats'] = DREAM_3D_quaternion.reshape(tuple(f.grid)+(4,))
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|
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# Attributes to CellData group
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@ -109,12 +106,14 @@ for filename in options.filenames:
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# phase attributes
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o[cell_data_label + '/Phases'].attrs['ComponentDimensions'] = np.array([1],np.uint64)
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o[cell_data_label + '/Phases'].attrs['ObjectType'] = 'DataArray<int32_t>'
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o[cell_data_label + '/Phases'].attrs['TupleDimensions'] = f.grid.astype(np.uint64)
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|
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# Quats attributes
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o[cell_data_label + '/Quats'].attrs['ComponentDimensions'] = np.array([4],np.uint64)
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o[cell_data_label + '/Quats'].attrs['ObjectType'] = 'DataArray<float>'
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o[cell_data_label + '/Quats'].attrs['TupleDimensions'] = f.grid.astype(np.uint64)
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|
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# Create EnsembleAttributeMatrix
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# Create EnsembleAttributeMatrix
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||||
ensemble_label = data_container_label + '/EnsembleAttributeMatrix'
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|
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# Data CrystalStructures
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@ -0,0 +1,21 @@
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import os
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import pytest
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import damask
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def pytest_addoption(parser):
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parser.addoption("--update",
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action="store_true",
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||||
default=False)
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||||
|
||||
@pytest.fixture
|
||||
def update(request):
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||||
"""Store current results as new reference results."""
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||||
return request.config.getoption("--update")
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||||
|
||||
@pytest.fixture
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||||
def reference_dir_base():
|
||||
"""Directory containing reference results."""
|
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env = damask.Environment()
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||||
return os.path.join(env.rootDir(),'python','tests','reference')
|
||||
|
|
@ -0,0 +1,125 @@
|
|||
68 header
|
||||
geom_fromVoronoiTessellation 2.0.3-1073-g6f3cb071
|
||||
<texture>
|
||||
[Grain1]
|
||||
(gauss) phi1 358.98 Phi 65.62 phi2 24.48
|
||||
[Grain2]
|
||||
(gauss) phi1 121.05 Phi 176.11 phi2 295.73
|
||||
[Grain3]
|
||||
(gauss) phi1 43.79 Phi 113.76 phi2 345.90
|
||||
[Grain4]
|
||||
(gauss) phi1 265.15 Phi 62.52 phi2 299.71
|
||||
[Grain5]
|
||||
(gauss) phi1 221.23 Phi 26.54 phi2 207.05
|
||||
[Grain6]
|
||||
(gauss) phi1 249.81 Phi 61.47 phi2 152.14
|
||||
[Grain7]
|
||||
(gauss) phi1 332.45 Phi 99.16 phi2 345.34
|
||||
[Grain8]
|
||||
(gauss) phi1 312.27 Phi 118.27 phi2 181.59
|
||||
[Grain9]
|
||||
(gauss) phi1 303.10 Phi 48.21 phi2 358.03
|
||||
[Grain10]
|
||||
(gauss) phi1 338.26 Phi 48.11 phi2 176.78
|
||||
[Grain11]
|
||||
(gauss) phi1 115.17 Phi 56.54 phi2 223.84
|
||||
[Grain12]
|
||||
(gauss) phi1 281.04 Phi 97.48 phi2 27.94
|
||||
<microstructure>
|
||||
[Grain1]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 1 fraction 1.0
|
||||
[Grain2]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 2 fraction 1.0
|
||||
[Grain3]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 3 fraction 1.0
|
||||
[Grain4]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 4 fraction 1.0
|
||||
[Grain5]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 5 fraction 1.0
|
||||
[Grain6]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 6 fraction 1.0
|
||||
[Grain7]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 7 fraction 1.0
|
||||
[Grain8]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 8 fraction 1.0
|
||||
[Grain9]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 9 fraction 1.0
|
||||
[Grain10]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 10 fraction 1.0
|
||||
[Grain11]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 11 fraction 1.0
|
||||
[Grain12]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 12 fraction 1.0
|
||||
<!skip>
|
||||
grid a 6 b 7 c 8
|
||||
size x 0.75 y 0.875 z 1.0
|
||||
origin x 0.0 y 0.0 z 0.0
|
||||
homogenization 1
|
||||
9 3 3 10 9 9
|
||||
9 1 1 1 9 9
|
||||
9 11 1 1 7 9
|
||||
7 11 11 7 7 7
|
||||
7 11 11 7 7 7
|
||||
12 3 3 10 7 12
|
||||
12 3 3 10 10 12
|
||||
12 3 3 1 9 9
|
||||
9 1 1 1 9 9
|
||||
9 1 1 1 7 7
|
||||
7 1 1 7 7 7
|
||||
12 12 3 7 7 7
|
||||
12 3 3 3 12 12
|
||||
12 3 3 3 12 12
|
||||
12 3 3 1 1 12
|
||||
9 1 1 1 1 9
|
||||
6 1 1 1 8 8
|
||||
7 6 8 8 8 8
|
||||
12 12 8 8 8 12
|
||||
12 3 3 3 12 12
|
||||
12 3 3 3 12 12
|
||||
5 6 6 6 1 12
|
||||
6 6 6 6 8 8
|
||||
6 6 6 8 8 8
|
||||
8 6 8 8 8 8
|
||||
12 5 8 8 8 8
|
||||
12 5 5 8 8 12
|
||||
5 5 5 3 12 12
|
||||
5 5 6 6 6 5
|
||||
6 6 6 6 6 6
|
||||
6 6 6 6 8 8
|
||||
4 4 6 8 8 8
|
||||
4 4 2 2 2 8
|
||||
5 5 5 2 2 2
|
||||
5 5 5 5 2 5
|
||||
5 5 5 10 10 5
|
||||
6 6 6 6 10 4
|
||||
4 4 11 11 2 4
|
||||
4 4 11 2 2 4
|
||||
4 4 2 2 2 2
|
||||
5 5 5 2 2 2
|
||||
5 5 5 10 10 5
|
||||
5 5 10 10 10 9
|
||||
4 11 11 11 10 9
|
||||
4 4 11 11 11 4
|
||||
4 4 11 11 2 4
|
||||
4 4 2 2 2 2
|
||||
5 5 2 2 2 2
|
||||
5 5 10 10 10 10
|
||||
9 10 10 10 10 9
|
||||
9 11 11 10 9 9
|
||||
4 11 11 11 9 9
|
||||
4 11 11 11 7 7
|
||||
4 4 11 2 7 7
|
||||
12 10 10 10 10 7
|
||||
9 10 10 10 10 9
|
||||
Binary file not shown.
|
|
@ -0,0 +1,129 @@
|
|||
<homogenization>
|
||||
[none]
|
||||
mech none
|
||||
ngrains 1
|
||||
|
||||
<texture>
|
||||
[Grain1]
|
||||
(gauss) phi1 358.98 Phi 65.62 phi2 24.48
|
||||
[Grain2]
|
||||
(gauss) phi1 121.05 Phi 176.11 phi2 295.73
|
||||
[Grain3]
|
||||
(gauss) phi1 43.79 Phi 113.76 phi2 345.90
|
||||
[Grain4]
|
||||
(gauss) phi1 265.15 Phi 62.52 phi2 299.71
|
||||
[Grain5]
|
||||
(gauss) phi1 221.23 Phi 26.54 phi2 207.05
|
||||
[Grain6]
|
||||
(gauss) phi1 249.81 Phi 61.47 phi2 152.14
|
||||
[Grain7]
|
||||
(gauss) phi1 332.45 Phi 99.16 phi2 345.34
|
||||
[Grain8]
|
||||
(gauss) phi1 312.27 Phi 118.27 phi2 181.59
|
||||
[Grain9]
|
||||
(gauss) phi1 303.10 Phi 48.21 phi2 358.03
|
||||
[Grain10]
|
||||
(gauss) phi1 338.26 Phi 48.11 phi2 176.78
|
||||
[Grain11]
|
||||
(gauss) phi1 115.17 Phi 56.54 phi2 223.84
|
||||
[Grain12]
|
||||
(gauss) phi1 281.04 Phi 97.48 phi2 27.94
|
||||
|
||||
<microstructure>
|
||||
[Grain1]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 1 fraction 1.0
|
||||
[Grain2]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 2 fraction 1.0
|
||||
[Grain3]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 3 fraction 1.0
|
||||
[Grain4]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 4 fraction 1.0
|
||||
[Grain5]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 5 fraction 1.0
|
||||
[Grain6]
|
||||
crystallite 1
|
||||
(constituent) phase 1 texture 6 fraction 1.0
|
||||
[Grain7]
|
||||
crystallite 1
|
||||
(constituent) phase 2 texture 7 fraction 1.0
|
||||
[Grain8]
|
||||
crystallite 1
|
||||
(constituent) phase 2 texture 8 fraction 1.0
|
||||
[Grain9]
|
||||
crystallite 1
|
||||
(constituent) phase 2 texture 9 fraction 1.0
|
||||
[Grain10]
|
||||
crystallite 1
|
||||
(constituent) phase 2 texture 10 fraction 1.0
|
||||
[Grain11]
|
||||
crystallite 1
|
||||
(constituent) phase 2 texture 11 fraction 1.0
|
||||
[Grain12]
|
||||
crystallite 1
|
||||
(constituent) phase 2 texture 12 fraction 1.0
|
||||
|
||||
<phase>
|
||||
[pheno_fcc]
|
||||
elasticity hooke
|
||||
plasticity phenopowerlaw
|
||||
|
||||
(output) orientation # quaternion
|
||||
(output) F # deformation gradient tensor
|
||||
(output) Fe # elastic deformation gradient tensor
|
||||
(output) Fp # plastic deformation gradient tensor
|
||||
(output) P # first Piola-Kichhoff stress tensor
|
||||
(output) Lp # plastic velocity gradient tensor
|
||||
|
||||
|
||||
lattice_structure fcc
|
||||
Nslip 12 # per family
|
||||
Ntwin 0 # per family
|
||||
|
||||
c11 106.75e9
|
||||
c12 60.41e9
|
||||
c44 28.34e9
|
||||
|
||||
gdot0_slip 0.001
|
||||
n_slip 20
|
||||
tau0_slip 31e6 # per family
|
||||
tausat_slip 63e6 # per family
|
||||
a_slip 2.25
|
||||
h0_slipslip 75e6
|
||||
interaction_slipslip 1 1 1.4 1.4 1.4 1.4
|
||||
atol_resistance 1
|
||||
|
||||
[pheno_bcc]
|
||||
elasticity hooke
|
||||
plasticity phenopowerlaw
|
||||
|
||||
(output) orientation # quaternion
|
||||
(output) F # deformation gradient tensor
|
||||
(output) Fe # elastic deformation gradient tensor
|
||||
(output) Fp # plastic deformation gradient tensor
|
||||
(output) P # first Piola-Kichhoff stress tensor
|
||||
(output) Lp # plastic velocity gradient tensor
|
||||
|
||||
|
||||
lattice_structure bcc
|
||||
Nslip 12 # per family
|
||||
|
||||
c11 106.75e9
|
||||
c12 60.41e9
|
||||
c44 28.34e9
|
||||
|
||||
gdot0_slip 0.001
|
||||
n_slip 20
|
||||
tau0_slip 31e6 # per family
|
||||
tausat_slip 63e6 # per family
|
||||
a_slip 2.25
|
||||
h0_slipslip 75e6
|
||||
interaction_slipslip 1 1 1.4 1.4 1.4 1.4
|
||||
atol_resistance 1
|
||||
|
||||
<crystallite>
|
||||
[dummy]
|
||||
|
|
@ -0,0 +1 @@
|
|||
fdot * 0 0 0 1.0e-3 0 0 0 * stress 0 * * * * * * * 0 time 20 incs 40 freq 4
|
||||
|
|
@ -0,0 +1,25 @@
|
|||
4 header
|
||||
grid a 8 b 5 c 4
|
||||
size x 8e-06 y 5e-06 z 4e-06
|
||||
origin x 0.0 y 0.0 z 0.0
|
||||
homogenization 1
|
||||
1 1 2 22 2 2 1 21
|
||||
1 1 6 26 2 2 5 25
|
||||
1 1 10 30 2 2 9 29
|
||||
1 1 14 34 2 2 13 33
|
||||
1 1 18 38 2 2 17 37
|
||||
1 1 3 23 2 2 2 22
|
||||
1 1 7 27 2 2 6 26
|
||||
1 1 11 31 2 2 10 30
|
||||
1 1 15 35 2 2 14 34
|
||||
1 1 19 39 2 2 18 38
|
||||
1 1 4 24 2 2 3 23
|
||||
1 1 8 28 2 2 7 27
|
||||
1 1 12 32 2 2 11 31
|
||||
1 1 16 36 2 2 15 35
|
||||
1 1 20 40 2 2 19 39
|
||||
1 1 5 25 2 2 4 24
|
||||
1 1 9 29 2 2 8 28
|
||||
1 1 13 33 2 2 12 32
|
||||
1 1 17 37 2 2 16 36
|
||||
1 1 21 41 2 2 20 40
|
||||
|
|
@ -0,0 +1,25 @@
|
|||
4 header
|
||||
grid a 8 b 5 c 4
|
||||
size x 8e-06 y 5e-06 z 4e-06
|
||||
origin x 0.0 y 0.0 z 0.0
|
||||
homogenization 1
|
||||
1 1 1 2 2 2 1 1
|
||||
1 1 1 2 2 2 2 1
|
||||
1 1 1 6 2 2 2 5
|
||||
1 1 1 10 2 2 2 9
|
||||
1 1 1 14 2 2 2 13
|
||||
1 1 1 2 2 2 2 1
|
||||
1 1 1 2 2 2 2 1
|
||||
1 1 1 6 2 2 2 5
|
||||
1 1 1 10 2 2 2 9
|
||||
1 1 1 14 2 2 2 13
|
||||
1 1 1 3 2 2 2 2
|
||||
1 1 1 3 2 2 2 2
|
||||
1 1 1 7 2 2 2 6
|
||||
1 1 1 11 2 2 2 10
|
||||
1 1 1 15 2 2 2 14
|
||||
1 1 1 4 2 2 2 3
|
||||
1 1 1 4 2 2 2 3
|
||||
1 1 1 8 2 2 2 7
|
||||
1 1 1 12 2 2 2 11
|
||||
1 1 1 16 2 2 2 15
|
||||
|
|
@ -0,0 +1,25 @@
|
|||
4 header
|
||||
grid a 8 b 5 c 4
|
||||
size x 8e-06 y 5e-06 z 4e-06
|
||||
origin x 0.0 y 0.0 z 0.0
|
||||
homogenization 1
|
||||
1 1 1 2 2 2 2 21
|
||||
1 1 1 2 2 2 2 21
|
||||
1 1 1 2 2 2 2 25
|
||||
1 1 1 2 2 2 2 29
|
||||
1 1 1 2 2 2 2 37
|
||||
1 1 1 2 2 2 2 21
|
||||
1 1 1 2 2 2 2 21
|
||||
1 1 1 2 2 2 2 25
|
||||
1 1 1 2 2 2 2 29
|
||||
1 1 1 2 2 2 2 37
|
||||
1 1 1 2 2 2 2 22
|
||||
1 1 1 2 2 2 2 22
|
||||
1 1 1 2 2 2 2 26
|
||||
1 1 1 2 2 2 2 30
|
||||
1 1 1 2 2 2 2 38
|
||||
1 1 1 2 2 2 2 24
|
||||
1 1 1 2 2 2 2 24
|
||||
1 1 1 2 2 2 2 28
|
||||
1 1 1 2 2 2 2 32
|
||||
1 1 1 2 2 2 2 40
|
||||
|
|
@ -0,0 +1,25 @@
|
|||
4 header
|
||||
grid a 8 b 5 c 4
|
||||
size x 8e-06 y 5e-06 z 4e-06
|
||||
origin x 0.0 y 0.0 z 0.0
|
||||
homogenization 1
|
||||
1 1 1 2 2 2 2 2
|
||||
1 1 1 2 2 2 2 2
|
||||
1 1 1 2 2 2 2 2
|
||||
1 1 1 1 2 2 2 2
|
||||
1 1 1 1 2 2 2 2
|
||||
1 1 1 2 2 2 2 2
|
||||
1 1 1 2 2 2 2 2
|
||||
1 1 1 2 2 2 2 2
|
||||
1 1 1 1 2 2 2 2
|
||||
1 1 1 1 2 2 2 2
|
||||
1 1 1 2 2 2 2 2
|
||||
1 1 1 2 2 2 2 2
|
||||
1 1 1 2 2 2 2 2
|
||||
1 1 1 1 2 2 2 2
|
||||
1 1 1 1 2 2 2 2
|
||||
1 1 1 1 2 2 2 2
|
||||
1 1 1 1 2 2 2 2
|
||||
1 1 1 1 2 2 2 2
|
||||
1 1 1 1 2 2 2 2
|
||||
1 1 1 1 2 2 2 2
|
||||
|
|
@ -0,0 +1,85 @@
|
|||
4 header
|
||||
grid a 16 b 10 c 8
|
||||
size x 1.6e-05 y 1e-05 z 8e-06
|
||||
origin x 0.0 y 0.0 z 0.0
|
||||
homogenization 1
|
||||
1 1 2 22 2 2 1 21 21 1 2 2 22 2 1 1
|
||||
1 1 6 26 2 2 5 25 25 5 2 2 26 6 1 1
|
||||
1 1 10 30 2 2 9 29 29 9 2 2 30 10 1 1
|
||||
1 1 14 34 2 2 13 33 33 13 2 2 34 14 1 1
|
||||
1 1 18 38 2 2 17 37 37 17 2 2 38 18 1 1
|
||||
1 1 18 38 2 2 17 37 37 17 2 2 38 18 1 1
|
||||
1 1 14 34 2 2 13 33 33 13 2 2 34 14 1 1
|
||||
1 1 10 30 2 2 9 29 29 9 2 2 30 10 1 1
|
||||
1 1 6 26 2 2 5 25 25 5 2 2 26 6 1 1
|
||||
1 1 2 22 2 2 1 21 21 1 2 2 22 2 1 1
|
||||
1 1 3 23 2 2 2 22 22 2 2 2 23 3 1 1
|
||||
1 1 7 27 2 2 6 26 26 6 2 2 27 7 1 1
|
||||
1 1 11 31 2 2 10 30 30 10 2 2 31 11 1 1
|
||||
1 1 15 35 2 2 14 34 34 14 2 2 35 15 1 1
|
||||
1 1 19 39 2 2 18 38 38 18 2 2 39 19 1 1
|
||||
1 1 19 39 2 2 18 38 38 18 2 2 39 19 1 1
|
||||
1 1 15 35 2 2 14 34 34 14 2 2 35 15 1 1
|
||||
1 1 11 31 2 2 10 30 30 10 2 2 31 11 1 1
|
||||
1 1 7 27 2 2 6 26 26 6 2 2 27 7 1 1
|
||||
1 1 3 23 2 2 2 22 22 2 2 2 23 3 1 1
|
||||
1 1 4 24 2 2 3 23 23 3 2 2 24 4 1 1
|
||||
1 1 8 28 2 2 7 27 27 7 2 2 28 8 1 1
|
||||
1 1 12 32 2 2 11 31 31 11 2 2 32 12 1 1
|
||||
1 1 16 36 2 2 15 35 35 15 2 2 36 16 1 1
|
||||
1 1 20 40 2 2 19 39 39 19 2 2 40 20 1 1
|
||||
1 1 20 40 2 2 19 39 39 19 2 2 40 20 1 1
|
||||
1 1 16 36 2 2 15 35 35 15 2 2 36 16 1 1
|
||||
1 1 12 32 2 2 11 31 31 11 2 2 32 12 1 1
|
||||
1 1 8 28 2 2 7 27 27 7 2 2 28 8 1 1
|
||||
1 1 4 24 2 2 3 23 23 3 2 2 24 4 1 1
|
||||
1 1 5 25 2 2 4 24 24 4 2 2 25 5 1 1
|
||||
1 1 9 29 2 2 8 28 28 8 2 2 29 9 1 1
|
||||
1 1 13 33 2 2 12 32 32 12 2 2 33 13 1 1
|
||||
1 1 17 37 2 2 16 36 36 16 2 2 37 17 1 1
|
||||
1 1 21 41 2 2 20 40 40 20 2 2 41 21 1 1
|
||||
1 1 21 41 2 2 20 40 40 20 2 2 41 21 1 1
|
||||
1 1 17 37 2 2 16 36 36 16 2 2 37 17 1 1
|
||||
1 1 13 33 2 2 12 32 32 12 2 2 33 13 1 1
|
||||
1 1 9 29 2 2 8 28 28 8 2 2 29 9 1 1
|
||||
1 1 5 25 2 2 4 24 24 4 2 2 25 5 1 1
|
||||
1 1 5 25 2 2 4 24 24 4 2 2 25 5 1 1
|
||||
1 1 9 29 2 2 8 28 28 8 2 2 29 9 1 1
|
||||
1 1 13 33 2 2 12 32 32 12 2 2 33 13 1 1
|
||||
1 1 17 37 2 2 16 36 36 16 2 2 37 17 1 1
|
||||
1 1 21 41 2 2 20 40 40 20 2 2 41 21 1 1
|
||||
1 1 21 41 2 2 20 40 40 20 2 2 41 21 1 1
|
||||
1 1 17 37 2 2 16 36 36 16 2 2 37 17 1 1
|
||||
1 1 13 33 2 2 12 32 32 12 2 2 33 13 1 1
|
||||
1 1 9 29 2 2 8 28 28 8 2 2 29 9 1 1
|
||||
1 1 5 25 2 2 4 24 24 4 2 2 25 5 1 1
|
||||
1 1 4 24 2 2 3 23 23 3 2 2 24 4 1 1
|
||||
1 1 8 28 2 2 7 27 27 7 2 2 28 8 1 1
|
||||
1 1 12 32 2 2 11 31 31 11 2 2 32 12 1 1
|
||||
1 1 16 36 2 2 15 35 35 15 2 2 36 16 1 1
|
||||
1 1 20 40 2 2 19 39 39 19 2 2 40 20 1 1
|
||||
1 1 20 40 2 2 19 39 39 19 2 2 40 20 1 1
|
||||
1 1 16 36 2 2 15 35 35 15 2 2 36 16 1 1
|
||||
1 1 12 32 2 2 11 31 31 11 2 2 32 12 1 1
|
||||
1 1 8 28 2 2 7 27 27 7 2 2 28 8 1 1
|
||||
1 1 4 24 2 2 3 23 23 3 2 2 24 4 1 1
|
||||
1 1 3 23 2 2 2 22 22 2 2 2 23 3 1 1
|
||||
1 1 7 27 2 2 6 26 26 6 2 2 27 7 1 1
|
||||
1 1 11 31 2 2 10 30 30 10 2 2 31 11 1 1
|
||||
1 1 15 35 2 2 14 34 34 14 2 2 35 15 1 1
|
||||
1 1 19 39 2 2 18 38 38 18 2 2 39 19 1 1
|
||||
1 1 19 39 2 2 18 38 38 18 2 2 39 19 1 1
|
||||
1 1 15 35 2 2 14 34 34 14 2 2 35 15 1 1
|
||||
1 1 11 31 2 2 10 30 30 10 2 2 31 11 1 1
|
||||
1 1 7 27 2 2 6 26 26 6 2 2 27 7 1 1
|
||||
1 1 3 23 2 2 2 22 22 2 2 2 23 3 1 1
|
||||
1 1 2 22 2 2 1 21 21 1 2 2 22 2 1 1
|
||||
1 1 6 26 2 2 5 25 25 5 2 2 26 6 1 1
|
||||
1 1 10 30 2 2 9 29 29 9 2 2 30 10 1 1
|
||||
1 1 14 34 2 2 13 33 33 13 2 2 34 14 1 1
|
||||
1 1 18 38 2 2 17 37 37 17 2 2 38 18 1 1
|
||||
1 1 18 38 2 2 17 37 37 17 2 2 38 18 1 1
|
||||
1 1 14 34 2 2 13 33 33 13 2 2 34 14 1 1
|
||||
1 1 10 30 2 2 9 29 29 9 2 2 30 10 1 1
|
||||
1 1 6 26 2 2 5 25 25 5 2 2 26 6 1 1
|
||||
1 1 2 22 2 2 1 21 21 1 2 2 22 2 1 1
|
||||
|
|
@ -0,0 +1,25 @@
|
|||
4 header
|
||||
grid a 14 b 5 c 4
|
||||
size x 1.4e-05 y 5e-06 z 4e-06
|
||||
origin x 0.0 y 0.0 z 0.0
|
||||
homogenization 1
|
||||
1 1 2 22 2 2 1 21 1 2 2 22 2 1
|
||||
1 1 6 26 2 2 5 25 5 2 2 26 6 1
|
||||
1 1 10 30 2 2 9 29 9 2 2 30 10 1
|
||||
1 1 14 34 2 2 13 33 13 2 2 34 14 1
|
||||
1 1 18 38 2 2 17 37 17 2 2 38 18 1
|
||||
1 1 3 23 2 2 2 22 2 2 2 23 3 1
|
||||
1 1 7 27 2 2 6 26 6 2 2 27 7 1
|
||||
1 1 11 31 2 2 10 30 10 2 2 31 11 1
|
||||
1 1 15 35 2 2 14 34 14 2 2 35 15 1
|
||||
1 1 19 39 2 2 18 38 18 2 2 39 19 1
|
||||
1 1 4 24 2 2 3 23 3 2 2 24 4 1
|
||||
1 1 8 28 2 2 7 27 7 2 2 28 8 1
|
||||
1 1 12 32 2 2 11 31 11 2 2 32 12 1
|
||||
1 1 16 36 2 2 15 35 15 2 2 36 16 1
|
||||
1 1 20 40 2 2 19 39 19 2 2 40 20 1
|
||||
1 1 5 25 2 2 4 24 4 2 2 25 5 1
|
||||
1 1 9 29 2 2 8 28 8 2 2 29 9 1
|
||||
1 1 13 33 2 2 12 32 12 2 2 33 13 1
|
||||
1 1 17 37 2 2 16 36 16 2 2 37 17 1
|
||||
1 1 21 41 2 2 20 40 20 2 2 41 21 1
|
||||
|
|
@ -0,0 +1,53 @@
|
|||
4 header
|
||||
grid a 8 b 8 c 6
|
||||
size x 8e-06 y 8.000000000000001e-06 z 6e-06
|
||||
origin x 0.0 y 0.0 z 0.0
|
||||
homogenization 1
|
||||
1 1 2 22 2 2 1 21
|
||||
1 1 6 26 2 2 5 25
|
||||
1 1 10 30 2 2 9 29
|
||||
1 1 14 34 2 2 13 33
|
||||
1 1 18 38 2 2 17 37
|
||||
1 1 14 34 2 2 13 33
|
||||
1 1 10 30 2 2 9 29
|
||||
1 1 6 26 2 2 5 25
|
||||
1 1 3 23 2 2 2 22
|
||||
1 1 7 27 2 2 6 26
|
||||
1 1 11 31 2 2 10 30
|
||||
1 1 15 35 2 2 14 34
|
||||
1 1 19 39 2 2 18 38
|
||||
1 1 15 35 2 2 14 34
|
||||
1 1 11 31 2 2 10 30
|
||||
1 1 7 27 2 2 6 26
|
||||
1 1 4 24 2 2 3 23
|
||||
1 1 8 28 2 2 7 27
|
||||
1 1 12 32 2 2 11 31
|
||||
1 1 16 36 2 2 15 35
|
||||
1 1 20 40 2 2 19 39
|
||||
1 1 16 36 2 2 15 35
|
||||
1 1 12 32 2 2 11 31
|
||||
1 1 8 28 2 2 7 27
|
||||
1 1 5 25 2 2 4 24
|
||||
1 1 9 29 2 2 8 28
|
||||
1 1 13 33 2 2 12 32
|
||||
1 1 17 37 2 2 16 36
|
||||
1 1 21 41 2 2 20 40
|
||||
1 1 17 37 2 2 16 36
|
||||
1 1 13 33 2 2 12 32
|
||||
1 1 9 29 2 2 8 28
|
||||
1 1 4 24 2 2 3 23
|
||||
1 1 8 28 2 2 7 27
|
||||
1 1 12 32 2 2 11 31
|
||||
1 1 16 36 2 2 15 35
|
||||
1 1 20 40 2 2 19 39
|
||||
1 1 16 36 2 2 15 35
|
||||
1 1 12 32 2 2 11 31
|
||||
1 1 8 28 2 2 7 27
|
||||
1 1 3 23 2 2 2 22
|
||||
1 1 7 27 2 2 6 26
|
||||
1 1 11 31 2 2 10 30
|
||||
1 1 15 35 2 2 14 34
|
||||
1 1 19 39 2 2 18 38
|
||||
1 1 15 35 2 2 14 34
|
||||
1 1 11 31 2 2 10 30
|
||||
1 1 7 27 2 2 6 26
|
||||
|
|
@ -0,0 +1,53 @@
|
|||
4 header
|
||||
grid a 14 b 8 c 6
|
||||
size x 1.4e-05 y 8.000000000000001e-06 z 6e-06
|
||||
origin x 0.0 y 0.0 z 0.0
|
||||
homogenization 1
|
||||
1 1 2 22 2 2 1 21 1 2 2 22 2 1
|
||||
1 1 6 26 2 2 5 25 5 2 2 26 6 1
|
||||
1 1 10 30 2 2 9 29 9 2 2 30 10 1
|
||||
1 1 14 34 2 2 13 33 13 2 2 34 14 1
|
||||
1 1 18 38 2 2 17 37 17 2 2 38 18 1
|
||||
1 1 14 34 2 2 13 33 13 2 2 34 14 1
|
||||
1 1 10 30 2 2 9 29 9 2 2 30 10 1
|
||||
1 1 6 26 2 2 5 25 5 2 2 26 6 1
|
||||
1 1 3 23 2 2 2 22 2 2 2 23 3 1
|
||||
1 1 7 27 2 2 6 26 6 2 2 27 7 1
|
||||
1 1 11 31 2 2 10 30 10 2 2 31 11 1
|
||||
1 1 15 35 2 2 14 34 14 2 2 35 15 1
|
||||
1 1 19 39 2 2 18 38 18 2 2 39 19 1
|
||||
1 1 15 35 2 2 14 34 14 2 2 35 15 1
|
||||
1 1 11 31 2 2 10 30 10 2 2 31 11 1
|
||||
1 1 7 27 2 2 6 26 6 2 2 27 7 1
|
||||
1 1 4 24 2 2 3 23 3 2 2 24 4 1
|
||||
1 1 8 28 2 2 7 27 7 2 2 28 8 1
|
||||
1 1 12 32 2 2 11 31 11 2 2 32 12 1
|
||||
1 1 16 36 2 2 15 35 15 2 2 36 16 1
|
||||
1 1 20 40 2 2 19 39 19 2 2 40 20 1
|
||||
1 1 16 36 2 2 15 35 15 2 2 36 16 1
|
||||
1 1 12 32 2 2 11 31 11 2 2 32 12 1
|
||||
1 1 8 28 2 2 7 27 7 2 2 28 8 1
|
||||
1 1 5 25 2 2 4 24 4 2 2 25 5 1
|
||||
1 1 9 29 2 2 8 28 8 2 2 29 9 1
|
||||
1 1 13 33 2 2 12 32 12 2 2 33 13 1
|
||||
1 1 17 37 2 2 16 36 16 2 2 37 17 1
|
||||
1 1 21 41 2 2 20 40 20 2 2 41 21 1
|
||||
1 1 17 37 2 2 16 36 16 2 2 37 17 1
|
||||
1 1 13 33 2 2 12 32 12 2 2 33 13 1
|
||||
1 1 9 29 2 2 8 28 8 2 2 29 9 1
|
||||
1 1 4 24 2 2 3 23 3 2 2 24 4 1
|
||||
1 1 8 28 2 2 7 27 7 2 2 28 8 1
|
||||
1 1 12 32 2 2 11 31 11 2 2 32 12 1
|
||||
1 1 16 36 2 2 15 35 15 2 2 36 16 1
|
||||
1 1 20 40 2 2 19 39 19 2 2 40 20 1
|
||||
1 1 16 36 2 2 15 35 15 2 2 36 16 1
|
||||
1 1 12 32 2 2 11 31 11 2 2 32 12 1
|
||||
1 1 8 28 2 2 7 27 7 2 2 28 8 1
|
||||
1 1 3 23 2 2 2 22 2 2 2 23 3 1
|
||||
1 1 7 27 2 2 6 26 6 2 2 27 7 1
|
||||
1 1 11 31 2 2 10 30 10 2 2 31 11 1
|
||||
1 1 15 35 2 2 14 34 14 2 2 35 15 1
|
||||
1 1 19 39 2 2 18 38 18 2 2 39 19 1
|
||||
1 1 15 35 2 2 14 34 14 2 2 35 15 1
|
||||
1 1 11 31 2 2 10 30 10 2 2 31 11 1
|
||||
1 1 7 27 2 2 6 26 6 2 2 27 7 1
|
||||
|
|
@ -0,0 +1,105 @@
|
|||
4 header
|
||||
grid a 10 b 10 c 10
|
||||
size x 8e-06 y 5e-06 z 4e-06
|
||||
origin x 0.0 y 0.0 z 0.0
|
||||
homogenization 1
|
||||
1 1 2 2 22 2 2 2 1 21
|
||||
1 1 2 2 22 2 2 2 1 21
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 18 18 38 2 2 2 17 37
|
||||
1 1 18 18 38 2 2 2 17 37
|
||||
1 1 2 2 22 2 2 2 1 21
|
||||
1 1 2 2 22 2 2 2 1 21
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 18 18 38 2 2 2 17 37
|
||||
1 1 18 18 38 2 2 2 17 37
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 5 5 25 2 2 2 4 24
|
||||
1 1 5 5 25 2 2 2 4 24
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 21 21 41 2 2 2 20 40
|
||||
1 1 21 21 41 2 2 2 20 40
|
||||
1 1 5 5 25 2 2 2 4 24
|
||||
1 1 5 5 25 2 2 2 4 24
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 21 21 41 2 2 2 20 40
|
||||
1 1 21 21 41 2 2 2 20 40
|
||||
|
|
@ -0,0 +1,115 @@
|
|||
4 header
|
||||
grid a 10 b 11 c 10
|
||||
size x 8e-06 y 5e-06 z 4e-06
|
||||
origin x 0.0 y 0.0 z 0.0
|
||||
homogenization 1
|
||||
1 1 2 2 22 2 2 2 1 21
|
||||
1 1 2 2 22 2 2 2 1 21
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 18 18 38 2 2 2 17 37
|
||||
1 1 18 18 38 2 2 2 17 37
|
||||
1 1 2 2 22 2 2 2 1 21
|
||||
1 1 2 2 22 2 2 2 1 21
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 18 18 38 2 2 2 17 37
|
||||
1 1 18 18 38 2 2 2 17 37
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 5 5 25 2 2 2 4 24
|
||||
1 1 5 5 25 2 2 2 4 24
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 21 21 41 2 2 2 20 40
|
||||
1 1 21 21 41 2 2 2 20 40
|
||||
1 1 5 5 25 2 2 2 4 24
|
||||
1 1 5 5 25 2 2 2 4 24
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 21 21 41 2 2 2 20 40
|
||||
1 1 21 21 41 2 2 2 20 40
|
||||
|
|
@ -0,0 +1,135 @@
|
|||
4 header
|
||||
grid a 10 b 13 c 10
|
||||
size x 8e-06 y 5e-06 z 4e-06
|
||||
origin x 0.0 y 0.0 z 0.0
|
||||
homogenization 1
|
||||
1 1 2 2 22 2 2 2 1 21
|
||||
1 1 2 2 22 2 2 2 1 21
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 18 18 38 2 2 2 17 37
|
||||
1 1 18 18 38 2 2 2 17 37
|
||||
1 1 2 2 22 2 2 2 1 21
|
||||
1 1 2 2 22 2 2 2 1 21
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 18 18 38 2 2 2 17 37
|
||||
1 1 18 18 38 2 2 2 17 37
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 3 3 23 2 2 2 2 22
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 7 7 27 2 2 2 6 26
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 11 11 31 2 2 2 10 30
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 15 15 35 2 2 2 14 34
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 19 19 39 2 2 2 18 38
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 4 4 24 2 2 2 3 23
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 8 8 28 2 2 2 7 27
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 12 12 32 2 2 2 11 31
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 16 16 36 2 2 2 15 35
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 20 20 40 2 2 2 19 39
|
||||
1 1 5 5 25 2 2 2 4 24
|
||||
1 1 5 5 25 2 2 2 4 24
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 21 21 41 2 2 2 20 40
|
||||
1 1 21 21 41 2 2 2 20 40
|
||||
1 1 5 5 25 2 2 2 4 24
|
||||
1 1 5 5 25 2 2 2 4 24
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 21 21 41 2 2 2 20 40
|
||||
1 1 21 21 41 2 2 2 20 40
|
||||
|
|
@ -0,0 +1,45 @@
|
|||
4 header
|
||||
grid a 10 b 20 c 2
|
||||
size x 8e-06 y 5e-06 z 4e-06
|
||||
origin x 0.0 y 0.0 z 0.0
|
||||
homogenization 1
|
||||
1 1 2 2 22 2 2 2 1 21
|
||||
1 1 2 2 22 2 2 2 1 21
|
||||
1 1 2 2 22 2 2 2 1 21
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 6 6 26 2 2 2 5 25
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 10 10 30 2 2 2 9 29
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 14 14 34 2 2 2 13 33
|
||||
1 1 18 18 38 2 2 2 17 37
|
||||
1 1 18 18 38 2 2 2 17 37
|
||||
1 1 18 18 38 2 2 2 17 37
|
||||
1 1 5 5 25 2 2 2 4 24
|
||||
1 1 5 5 25 2 2 2 4 24
|
||||
1 1 5 5 25 2 2 2 4 24
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 9 9 29 2 2 2 8 28
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 13 13 33 2 2 2 12 32
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 17 17 37 2 2 2 16 36
|
||||
1 1 21 21 41 2 2 2 20 40
|
||||
1 1 21 21 41 2 2 2 20 40
|
||||
1 1 21 21 41 2 2 2 20 40
|
||||
|
|
@ -0,0 +1,85 @@
|
|||
4 header
|
||||
grid a 5 b 4 c 20
|
||||
size x 8e-06 y 5e-06 z 4e-06
|
||||
origin x 0.0 y 0.0 z 0.0
|
||||
homogenization 1
|
||||
1 2 2 2 21
|
||||
1 6 2 2 25
|
||||
1 14 2 2 33
|
||||
1 18 2 2 37
|
||||
1 2 2 2 21
|
||||
1 6 2 2 25
|
||||
1 14 2 2 33
|
||||
1 18 2 2 37
|
||||
1 2 2 2 21
|
||||
1 6 2 2 25
|
||||
1 14 2 2 33
|
||||
1 18 2 2 37
|
||||
1 2 2 2 21
|
||||
1 6 2 2 25
|
||||
1 14 2 2 33
|
||||
1 18 2 2 37
|
||||
1 3 2 2 22
|
||||
1 7 2 2 26
|
||||
1 15 2 2 34
|
||||
1 19 2 2 38
|
||||
1 3 2 2 22
|
||||
1 7 2 2 26
|
||||
1 15 2 2 34
|
||||
1 19 2 2 38
|
||||
1 3 2 2 22
|
||||
1 7 2 2 26
|
||||
1 15 2 2 34
|
||||
1 19 2 2 38
|
||||
1 3 2 2 22
|
||||
1 7 2 2 26
|
||||
1 15 2 2 34
|
||||
1 19 2 2 38
|
||||
1 3 2 2 22
|
||||
1 7 2 2 26
|
||||
1 15 2 2 34
|
||||
1 19 2 2 38
|
||||
1 3 2 2 22
|
||||
1 7 2 2 26
|
||||
1 15 2 2 34
|
||||
1 19 2 2 38
|
||||
1 4 2 2 23
|
||||
1 8 2 2 27
|
||||
1 16 2 2 35
|
||||
1 20 2 2 39
|
||||
1 4 2 2 23
|
||||
1 8 2 2 27
|
||||
1 16 2 2 35
|
||||
1 20 2 2 39
|
||||
1 4 2 2 23
|
||||
1 8 2 2 27
|
||||
1 16 2 2 35
|
||||
1 20 2 2 39
|
||||
1 4 2 2 23
|
||||
1 8 2 2 27
|
||||
1 16 2 2 35
|
||||
1 20 2 2 39
|
||||
1 4 2 2 23
|
||||
1 8 2 2 27
|
||||
1 16 2 2 35
|
||||
1 20 2 2 39
|
||||
1 4 2 2 23
|
||||
1 8 2 2 27
|
||||
1 16 2 2 35
|
||||
1 20 2 2 39
|
||||
1 5 2 2 24
|
||||
1 9 2 2 28
|
||||
1 17 2 2 36
|
||||
1 21 2 2 40
|
||||
1 5 2 2 24
|
||||
1 9 2 2 28
|
||||
1 17 2 2 36
|
||||
1 21 2 2 40
|
||||
1 5 2 2 24
|
||||
1 9 2 2 28
|
||||
1 17 2 2 36
|
||||
1 21 2 2 40
|
||||
1 5 2 2 24
|
||||
1 9 2 2 28
|
||||
1 17 2 2 36
|
||||
1 21 2 2 40
|
||||
|
|
@ -0,0 +1,125 @@
|
|||
4 header
|
||||
grid a 8 b 10 c 12
|
||||
size x 8e-06 y 5e-06 z 4e-06
|
||||
origin x 0.0 y 0.0 z 0.0
|
||||
homogenization 1
|
||||
1 1 2 22 2 2 1 21
|
||||
1 1 2 22 2 2 1 21
|
||||
1 1 6 26 2 2 5 25
|
||||
1 1 6 26 2 2 5 25
|
||||
1 1 10 30 2 2 9 29
|
||||
1 1 10 30 2 2 9 29
|
||||
1 1 14 34 2 2 13 33
|
||||
1 1 14 34 2 2 13 33
|
||||
1 1 18 38 2 2 17 37
|
||||
1 1 18 38 2 2 17 37
|
||||
1 1 2 22 2 2 1 21
|
||||
1 1 2 22 2 2 1 21
|
||||
1 1 6 26 2 2 5 25
|
||||
1 1 6 26 2 2 5 25
|
||||
1 1 10 30 2 2 9 29
|
||||
1 1 10 30 2 2 9 29
|
||||
1 1 14 34 2 2 13 33
|
||||
1 1 14 34 2 2 13 33
|
||||
1 1 18 38 2 2 17 37
|
||||
1 1 18 38 2 2 17 37
|
||||
1 1 3 23 2 2 2 22
|
||||
1 1 3 23 2 2 2 22
|
||||
1 1 7 27 2 2 6 26
|
||||
1 1 7 27 2 2 6 26
|
||||
1 1 11 31 2 2 10 30
|
||||
1 1 11 31 2 2 10 30
|
||||
1 1 15 35 2 2 14 34
|
||||
1 1 15 35 2 2 14 34
|
||||
1 1 19 39 2 2 18 38
|
||||
1 1 19 39 2 2 18 38
|
||||
1 1 3 23 2 2 2 22
|
||||
1 1 3 23 2 2 2 22
|
||||
1 1 7 27 2 2 6 26
|
||||
1 1 7 27 2 2 6 26
|
||||
1 1 11 31 2 2 10 30
|
||||
1 1 11 31 2 2 10 30
|
||||
1 1 15 35 2 2 14 34
|
||||
1 1 15 35 2 2 14 34
|
||||
1 1 19 39 2 2 18 38
|
||||
1 1 19 39 2 2 18 38
|
||||
1 1 3 23 2 2 2 22
|
||||
1 1 3 23 2 2 2 22
|
||||
1 1 7 27 2 2 6 26
|
||||
1 1 7 27 2 2 6 26
|
||||
1 1 11 31 2 2 10 30
|
||||
1 1 11 31 2 2 10 30
|
||||
1 1 15 35 2 2 14 34
|
||||
1 1 15 35 2 2 14 34
|
||||
1 1 19 39 2 2 18 38
|
||||
1 1 19 39 2 2 18 38
|
||||
1 1 3 23 2 2 2 22
|
||||
1 1 3 23 2 2 2 22
|
||||
1 1 7 27 2 2 6 26
|
||||
1 1 7 27 2 2 6 26
|
||||
1 1 11 31 2 2 10 30
|
||||
1 1 11 31 2 2 10 30
|
||||
1 1 15 35 2 2 14 34
|
||||
1 1 15 35 2 2 14 34
|
||||
1 1 19 39 2 2 18 38
|
||||
1 1 19 39 2 2 18 38
|
||||
1 1 4 24 2 2 3 23
|
||||
1 1 4 24 2 2 3 23
|
||||
1 1 8 28 2 2 7 27
|
||||
1 1 8 28 2 2 7 27
|
||||
1 1 12 32 2 2 11 31
|
||||
1 1 12 32 2 2 11 31
|
||||
1 1 16 36 2 2 15 35
|
||||
1 1 16 36 2 2 15 35
|
||||
1 1 20 40 2 2 19 39
|
||||
1 1 20 40 2 2 19 39
|
||||
1 1 4 24 2 2 3 23
|
||||
1 1 4 24 2 2 3 23
|
||||
1 1 8 28 2 2 7 27
|
||||
1 1 8 28 2 2 7 27
|
||||
1 1 12 32 2 2 11 31
|
||||
1 1 12 32 2 2 11 31
|
||||
1 1 16 36 2 2 15 35
|
||||
1 1 16 36 2 2 15 35
|
||||
1 1 20 40 2 2 19 39
|
||||
1 1 20 40 2 2 19 39
|
||||
1 1 4 24 2 2 3 23
|
||||
1 1 4 24 2 2 3 23
|
||||
1 1 8 28 2 2 7 27
|
||||
1 1 8 28 2 2 7 27
|
||||
1 1 12 32 2 2 11 31
|
||||
1 1 12 32 2 2 11 31
|
||||
1 1 16 36 2 2 15 35
|
||||
1 1 16 36 2 2 15 35
|
||||
1 1 20 40 2 2 19 39
|
||||
1 1 20 40 2 2 19 39
|
||||
1 1 4 24 2 2 3 23
|
||||
1 1 4 24 2 2 3 23
|
||||
1 1 8 28 2 2 7 27
|
||||
1 1 8 28 2 2 7 27
|
||||
1 1 12 32 2 2 11 31
|
||||
1 1 12 32 2 2 11 31
|
||||
1 1 16 36 2 2 15 35
|
||||
1 1 16 36 2 2 15 35
|
||||
1 1 20 40 2 2 19 39
|
||||
1 1 20 40 2 2 19 39
|
||||
1 1 5 25 2 2 4 24
|
||||
1 1 5 25 2 2 4 24
|
||||
1 1 9 29 2 2 8 28
|
||||
1 1 9 29 2 2 8 28
|
||||
1 1 13 33 2 2 12 32
|
||||
1 1 13 33 2 2 12 32
|
||||
1 1 17 37 2 2 16 36
|
||||
1 1 17 37 2 2 16 36
|
||||
1 1 21 41 2 2 20 40
|
||||
1 1 21 41 2 2 20 40
|
||||
1 1 5 25 2 2 4 24
|
||||
1 1 5 25 2 2 4 24
|
||||
1 1 9 29 2 2 8 28
|
||||
1 1 9 29 2 2 8 28
|
||||
1 1 13 33 2 2 12 32
|
||||
1 1 13 33 2 2 12 32
|
||||
1 1 17 37 2 2 16 36
|
||||
1 1 17 37 2 2 16 36
|
||||
1 1 21 41 2 2 20 40
|
||||
1 1 21 41 2 2 20 40
|
||||
|
|
@ -0,0 +1,67 @@
|
|||
import shutil
|
||||
import os
|
||||
|
||||
import pytest
|
||||
import numpy as np
|
||||
|
||||
from damask import DADF5
|
||||
from damask import mechanics
|
||||
|
||||
@pytest.fixture
|
||||
def default(tmp_path,reference_dir):
|
||||
"""Small DADF5 file in temp location for modification."""
|
||||
fname = '12grains6x7x8_tensionY.hdf5'
|
||||
shutil.copy(os.path.join(reference_dir,fname),tmp_path)
|
||||
f = DADF5(os.path.join(tmp_path,fname))
|
||||
f.set_by_time(20.0,20.0)
|
||||
return f
|
||||
|
||||
@pytest.fixture
|
||||
def reference_dir(reference_dir_base):
|
||||
"""Directory containing reference results."""
|
||||
return os.path.join(reference_dir_base,'DADF5')
|
||||
|
||||
|
||||
class TestDADF5:
|
||||
|
||||
def test_add_deviator(self,default):
|
||||
default.add_deviator('P')
|
||||
loc = {'P' :default.get_dataset_location('P'),
|
||||
's_P':default.get_dataset_location('s_P')}
|
||||
in_memory = mechanics.deviatoric_part(default.read_dataset(loc['P'],0))
|
||||
in_file = default.read_dataset(loc['s_P'],0)
|
||||
assert np.allclose(in_memory,in_file)
|
||||
|
||||
def test_add_Cauchy(self,default):
|
||||
default.add_Cauchy('P','F')
|
||||
loc = {'F': default.get_dataset_location('F'),
|
||||
'P': default.get_dataset_location('P'),
|
||||
'sigma':default.get_dataset_location('sigma')}
|
||||
in_memory = mechanics.Cauchy(default.read_dataset(loc['F'],0),
|
||||
default.read_dataset(loc['P'],0))
|
||||
in_file = default.read_dataset(loc['sigma'],0)
|
||||
assert np.allclose(in_memory,in_file)
|
||||
|
||||
def test_add_absolute(self,default):
|
||||
default.add_absolute('Fe')
|
||||
loc = {'Fe': default.get_dataset_location('Fe'),
|
||||
'|Fe|': default.get_dataset_location('|Fe|')}
|
||||
in_memory = np.abs(default.read_dataset(loc['Fe'],0))
|
||||
in_file = default.read_dataset(loc['|Fe|'],0)
|
||||
assert np.allclose(in_memory,in_file)
|
||||
|
||||
def test_add_determinant(self,default):
|
||||
default.add_determinant('P')
|
||||
loc = {'P': default.get_dataset_location('P'),
|
||||
'det(P)': default.get_dataset_location('det(P)')}
|
||||
in_memory = np.linalg.det(default.read_dataset(loc['P'],0)).reshape(-1,1)
|
||||
in_file = default.read_dataset(loc['det(P)'],0)
|
||||
assert np.allclose(in_memory,in_file)
|
||||
|
||||
def test_add_spherical(self,default):
|
||||
default.add_spherical('P')
|
||||
loc = {'P': default.get_dataset_location('P'),
|
||||
'p_P': default.get_dataset_location('p_P')}
|
||||
in_memory = mechanics.spherical_part(default.read_dataset(loc['P'],0)).reshape(-1,1)
|
||||
in_file = default.read_dataset(loc['p_P'],0)
|
||||
assert np.allclose(in_memory,in_file)
|
||||
|
|
@ -0,0 +1,99 @@
|
|||
import copy
|
||||
import os
|
||||
|
||||
import pytest
|
||||
import numpy as np
|
||||
|
||||
from damask import Geom
|
||||
|
||||
|
||||
def geom_equal(a,b):
|
||||
return np.all(a.get_microstructure() == b.get_microstructure()) and \
|
||||
np.all(a.get_size() == b.get_size()) and \
|
||||
np.all(a.get_grid() == b.get_grid())
|
||||
|
||||
@pytest.fixture
|
||||
def default():
|
||||
"""Simple geometry."""
|
||||
x=np.concatenate((np.ones(40,dtype=int),
|
||||
np.arange(2,42),
|
||||
np.ones(40,dtype=int)*2,
|
||||
np.arange(1,41))).reshape((8,5,4))
|
||||
return Geom(x,[8e-6,5e-6,4e-6])
|
||||
|
||||
@pytest.fixture
|
||||
def reference_dir(reference_dir_base):
|
||||
"""Directory containing reference results."""
|
||||
return os.path.join(reference_dir_base,'Geom')
|
||||
|
||||
|
||||
class TestGeom:
|
||||
|
||||
def test_update(self,default):
|
||||
modified = copy.deepcopy(default)
|
||||
modified.update(
|
||||
default.get_microstructure(),
|
||||
default.get_size(),
|
||||
default.get_origin()
|
||||
)
|
||||
assert geom_equal(modified,default)
|
||||
|
||||
|
||||
def test_write_read_str(self,default,tmpdir):
|
||||
default.to_file(str(tmpdir.join('default.geom')))
|
||||
new = Geom.from_file(str(tmpdir.join('default.geom')))
|
||||
assert geom_equal(new,default)
|
||||
|
||||
def test_write_read_file(self,default,tmpdir):
|
||||
with open(tmpdir.join('default.geom'),'w') as f:
|
||||
default.to_file(f)
|
||||
with open(tmpdir.join('default.geom')) as f:
|
||||
new = Geom.from_file(f)
|
||||
assert geom_equal(new,default)
|
||||
|
||||
@pytest.mark.parametrize('pack',[True,False])
|
||||
def test_pack(self,default,tmpdir,pack):
|
||||
default.to_file(tmpdir.join('default.geom'),pack=pack)
|
||||
new = Geom.from_file(tmpdir.join('default.geom'))
|
||||
assert geom_equal(new,default)
|
||||
|
||||
@pytest.mark.parametrize('directions,reflect',[
|
||||
(['x'], False),
|
||||
(['x','y','z'],True),
|
||||
(['z','x','y'],False),
|
||||
(['y','z'], False)
|
||||
]
|
||||
)
|
||||
def test_mirror(self,default,update,reference_dir,directions,reflect):
|
||||
modified = copy.deepcopy(default)
|
||||
modified.mirror(directions,reflect)
|
||||
tag = 'directions={}_reflect={}'.format('-'.join(directions),reflect)
|
||||
reference = os.path.join(reference_dir,'mirror_{}.geom'.format(tag))
|
||||
if update: modified.to_file(reference)
|
||||
assert geom_equal(modified,Geom.from_file(reference))
|
||||
|
||||
@pytest.mark.parametrize('stencil',[(1),(2),(3),(4)])
|
||||
def test_clean(self,default,update,reference_dir,stencil):
|
||||
modified = copy.deepcopy(default)
|
||||
modified.clean(stencil)
|
||||
tag = 'stencil={}'.format(stencil)
|
||||
reference = os.path.join(reference_dir,'clean_{}.geom'.format(tag))
|
||||
if update: modified.to_file(reference)
|
||||
assert geom_equal(modified,Geom.from_file(reference))
|
||||
|
||||
@pytest.mark.parametrize('grid',[
|
||||
((10,11,10)),
|
||||
([10,13,10]),
|
||||
(np.array((10,10,10))),
|
||||
(np.array((8, 10,12))),
|
||||
(np.array((5, 4, 20))),
|
||||
(np.array((10,20,2)) )
|
||||
]
|
||||
)
|
||||
def test_scale(self,default,update,reference_dir,grid):
|
||||
modified = copy.deepcopy(default)
|
||||
modified.scale(grid)
|
||||
tag = 'grid={}'.format('-'.join([str(x) for x in grid]))
|
||||
reference = os.path.join(reference_dir,'scale_{}.geom'.format(tag))
|
||||
if update: modified.to_file(reference)
|
||||
assert geom_equal(modified,Geom.from_file(reference))
|
||||
|
|
@ -0,0 +1,55 @@
|
|||
import pytest
|
||||
import numpy as np
|
||||
|
||||
from damask import Rotation
|
||||
|
||||
n = 1000
|
||||
|
||||
@pytest.fixture
|
||||
def default():
|
||||
"""A set of n random rotations."""
|
||||
return [Rotation.fromRandom() for r in range(n)]
|
||||
|
||||
|
||||
class TestRotation:
|
||||
|
||||
def test_Eulers(self,default):
|
||||
for rot in default:
|
||||
assert np.allclose(rot.asQuaternion(),
|
||||
Rotation.fromEulers(rot.asEulers()).asQuaternion())
|
||||
|
||||
|
||||
def test_AxisAngle(self,default):
|
||||
for rot in default:
|
||||
assert np.allclose(rot.asEulers(),
|
||||
Rotation.fromAxisAngle(rot.asAxisAngle()).asEulers())
|
||||
|
||||
|
||||
def test_Matrix(self,default):
|
||||
for rot in default:
|
||||
assert np.allclose(rot.asAxisAngle(),
|
||||
Rotation.fromMatrix(rot.asMatrix()).asAxisAngle())
|
||||
|
||||
|
||||
def test_Rodriques(self,default):
|
||||
for rot in default:
|
||||
assert np.allclose(rot.asMatrix(),
|
||||
Rotation.fromRodrigues(rot.asRodrigues()).asMatrix())
|
||||
|
||||
|
||||
def test_Homochoric(self,default):
|
||||
for rot in default:
|
||||
assert np.allclose(rot.asRodrigues(),
|
||||
Rotation.fromHomochoric(rot.asHomochoric()).asRodrigues())
|
||||
|
||||
|
||||
def test_Cubochoric(self,default):
|
||||
for rot in default:
|
||||
assert np.allclose(rot.asHomochoric(),
|
||||
Rotation.fromCubochoric(rot.asCubochoric()).asHomochoric())
|
||||
|
||||
|
||||
def test_Quaternion(self,default):
|
||||
for rot in default:
|
||||
assert np.allclose(rot.asCubochoric(),
|
||||
Rotation.fromQuaternion(rot.asQuaternion()).asCubochoric())
|
||||
|
|
@ -0,0 +1,142 @@
|
|||
import numpy as np
|
||||
from damask import mechanics
|
||||
|
||||
class TestMechanics:
|
||||
|
||||
n = 1000
|
||||
c = np.random.randint(n)
|
||||
|
||||
|
||||
def test_vectorize_Cauchy(self):
|
||||
P = np.random.random((self.n,3,3))
|
||||
F = np.random.random((self.n,3,3))
|
||||
assert np.allclose(mechanics.Cauchy(F,P)[self.c],
|
||||
mechanics.Cauchy(F[self.c],P[self.c]))
|
||||
|
||||
|
||||
def test_vectorize_strain_tensor(self):
|
||||
F = np.random.random((self.n,3,3))
|
||||
t = ['V','U'][np.random.randint(0,2)]
|
||||
m = np.random.random()*10. -5.0
|
||||
assert np.allclose(mechanics.strain_tensor(F,t,m)[self.c],
|
||||
mechanics.strain_tensor(F[self.c],t,m))
|
||||
|
||||
|
||||
def test_vectorize_deviatoric_part(self):
|
||||
x = np.random.random((self.n,3,3))
|
||||
assert np.allclose(mechanics.deviatoric_part(x)[self.c],
|
||||
mechanics.deviatoric_part(x[self.c]))
|
||||
|
||||
|
||||
def test_vectorize_spherical_part(self):
|
||||
x = np.random.random((self.n,3,3))
|
||||
assert np.allclose(mechanics.spherical_part(x)[self.c],
|
||||
mechanics.spherical_part(x[self.c]))
|
||||
|
||||
|
||||
def test_vectorize_Mises_stress(self):
|
||||
sigma = np.random.random((self.n,3,3))
|
||||
assert np.allclose(mechanics.Mises_stress(sigma)[self.c],
|
||||
mechanics.Mises_stress(sigma[self.c]))
|
||||
|
||||
|
||||
def test_vectorize_Mises_strain(self):
|
||||
epsilon = np.random.random((self.n,3,3))
|
||||
assert np.allclose(mechanics.Mises_strain(epsilon)[self.c],
|
||||
mechanics.Mises_strain(epsilon[self.c]))
|
||||
|
||||
|
||||
def test_vectorize_symmetric(self):
|
||||
x = np.random.random((self.n,3,3))
|
||||
assert np.allclose(mechanics.symmetric(x)[self.c],
|
||||
mechanics.symmetric(x[self.c]))
|
||||
|
||||
|
||||
def test_vectorize_maximum_shear(self):
|
||||
x = np.random.random((self.n,3,3))
|
||||
assert np.allclose(mechanics.maximum_shear(x)[self.c],
|
||||
mechanics.maximum_shear(x[self.c]))
|
||||
|
||||
|
||||
def test_vectorize_principal_components(self):
|
||||
x = np.random.random((self.n,3,3))
|
||||
assert np.allclose(mechanics.principal_components(x)[self.c],
|
||||
mechanics.principal_components(x[self.c]))
|
||||
|
||||
|
||||
def test_vectorize_transpose(self):
|
||||
x = np.random.random((self.n,3,3))
|
||||
assert np.allclose(mechanics.transpose(x)[self.c],
|
||||
mechanics.transpose(x[self.c]))
|
||||
|
||||
|
||||
def test_vectorize_rotational_part(self):
|
||||
x = np.random.random((self.n,3,3))
|
||||
assert np.allclose(mechanics.rotational_part(x)[self.c],
|
||||
mechanics.rotational_part(x[self.c]))
|
||||
|
||||
|
||||
def test_vectorize_left_stretch(self):
|
||||
x = np.random.random((self.n,3,3))
|
||||
assert np.allclose(mechanics.left_stretch(x)[self.c],
|
||||
mechanics.left_stretch(x[self.c]))
|
||||
|
||||
|
||||
def test_vectorize_right_stretch(self):
|
||||
x = np.random.random((self.n,3,3))
|
||||
assert np.allclose(mechanics.right_stretch(x)[self.c],
|
||||
mechanics.right_stretch(x[self.c]))
|
||||
|
||||
|
||||
def test_Cauchy(self):
|
||||
"""Ensure Cauchy stress is symmetrized 1. Piola-Kirchhoff stress for no deformation."""
|
||||
P = np.random.random((self.n,3,3))
|
||||
assert np.allclose(mechanics.Cauchy(np.broadcast_to(np.eye(3),(self.n,3,3)),P),
|
||||
mechanics.symmetric(P))
|
||||
|
||||
|
||||
def test_strain_tensor_no_rotation(self):
|
||||
"""Ensure that left and right stretch give same results for no rotation."""
|
||||
F = np.broadcast_to(np.eye(3),[self.n,3,3])*np.random.random((self.n,3,3))
|
||||
m = np.random.random()*20.0-10.0
|
||||
assert np.allclose(mechanics.strain_tensor(F,'U',m),
|
||||
mechanics.strain_tensor(F,'V',m))
|
||||
|
||||
|
||||
def test_strain_tensor_rotation(self):
|
||||
"""Ensure that pure rotation results in no strain."""
|
||||
F = mechanics.rotational_part(np.random.random((self.n,3,3)))
|
||||
t = ['V','U'][np.random.randint(0,2)]
|
||||
m = np.random.random()*2.0 - 1.0
|
||||
assert np.allclose(mechanics.strain_tensor(F,t,m),
|
||||
0.0)
|
||||
|
||||
|
||||
def test_spherical_deviatoric_part(self):
|
||||
"""Ensure that full tensor is sum of spherical and deviatoric part."""
|
||||
x = np.random.random((self.n,3,3))
|
||||
sph = np.broadcast_to(np.eye(3),(self.n,3,3))\
|
||||
* np.repeat(mechanics.spherical_part(x),9).reshape(self.n,3,3)
|
||||
assert np.allclose(sph + mechanics.deviatoric_part(x),
|
||||
x)
|
||||
|
||||
|
||||
def test_symmetric(self):
|
||||
"""Ensure that a symmetric tensor is half of the sum of a tensor and its transpose."""
|
||||
x = np.random.random((self.n,3,3))
|
||||
assert np.allclose(mechanics.symmetric(x)*2.0,
|
||||
mechanics.transpose(x)+x)
|
||||
|
||||
|
||||
def test_transpose(self):
|
||||
"""Ensure that a symmetric tensor equals its transpose."""
|
||||
x = mechanics.symmetric(np.random.random((self.n,3,3)))
|
||||
assert np.allclose(mechanics.transpose(x),
|
||||
x)
|
||||
|
||||
|
||||
def test_Mises(self):
|
||||
"""Ensure that equivalent stress is 3/2 of equivalent strain."""
|
||||
x = np.random.random((self.n,3,3))
|
||||
assert np.allclose(mechanics.Mises_stress(x)/mechanics.Mises_strain(x),
|
||||
1.5)
|
||||
|
|
@ -18,12 +18,6 @@ module source_thermal_dissipation
|
|||
source_thermal_dissipation_offset, & !< which source is my current thermal dissipation mechanism?
|
||||
source_thermal_dissipation_instance !< instance of thermal dissipation source mechanism
|
||||
|
||||
integer, dimension(:,:), allocatable, target, public :: &
|
||||
source_thermal_dissipation_sizePostResult !< size of each post result output
|
||||
|
||||
character(len=64), dimension(:,:), allocatable, target, public :: &
|
||||
source_thermal_dissipation_output !< name of each post result output
|
||||
|
||||
type :: tParameters !< container type for internal constitutive parameters
|
||||
real(pReal) :: &
|
||||
kappa
|
||||
|
|
@ -68,10 +62,6 @@ subroutine source_thermal_dissipation_init
|
|||
enddo
|
||||
enddo
|
||||
|
||||
allocate(source_thermal_dissipation_sizePostResult(maxval(phase_Noutput),Ninstance),source=0)
|
||||
allocate(source_thermal_dissipation_output (maxval(phase_Noutput),Ninstance))
|
||||
source_thermal_dissipation_output = ''
|
||||
|
||||
do p=1, size(config_phase)
|
||||
if (all(phase_source(:,p) /= SOURCE_THERMAL_DISSIPATION_ID)) cycle
|
||||
instance = source_thermal_dissipation_instance(p)
|
||||
|
|
|
|||
|
|
@ -15,17 +15,8 @@ module source_thermal_externalheat
|
|||
private
|
||||
|
||||
integer, dimension(:), allocatable, public, protected :: &
|
||||
source_thermal_externalheat_offset, & !< which source is my current thermal dissipation mechanism?
|
||||
source_thermal_externalheat_instance !< instance of thermal dissipation source mechanism
|
||||
|
||||
integer, dimension(:,:), allocatable, target, public :: &
|
||||
source_thermal_externalheat_sizePostResult !< size of each post result output
|
||||
|
||||
character(len=64), dimension(:,:), allocatable, target, public :: &
|
||||
source_thermal_externalheat_output !< name of each post result output
|
||||
|
||||
integer, dimension(:), allocatable, target, public :: &
|
||||
source_thermal_externalheat_Noutput !< number of outputs per instance of this source
|
||||
source_thermal_externalheat_offset, & !< which source is my current thermal dissipation mechanism?
|
||||
source_thermal_externalheat_instance !< instance of thermal dissipation source mechanism
|
||||
|
||||
type :: tParameters !< container type for internal constitutive parameters
|
||||
real(pReal), dimension(:), allocatable :: &
|
||||
|
|
@ -73,11 +64,6 @@ subroutine source_thermal_externalheat_init
|
|||
enddo
|
||||
enddo
|
||||
|
||||
allocate(source_thermal_externalheat_sizePostResult(maxval(phase_Noutput),maxNinstance),source=0)
|
||||
allocate(source_thermal_externalheat_output (maxval(phase_Noutput),maxNinstance))
|
||||
source_thermal_externalheat_output = ''
|
||||
allocate(source_thermal_externalheat_Noutput(maxNinstance), source=0)
|
||||
|
||||
allocate(param(maxNinstance))
|
||||
|
||||
do p=1, size(config_phase)
|
||||
|
|
@ -117,6 +103,7 @@ subroutine source_thermal_externalheat_dotState(phase, of)
|
|||
|
||||
end subroutine source_thermal_externalheat_dotState
|
||||
|
||||
|
||||
!--------------------------------------------------------------------------------------------------
|
||||
!> @brief returns local heat generation rate
|
||||
!--------------------------------------------------------------------------------------------------
|
||||
|
|
|
|||
Loading…
Reference in New Issue